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README.md
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---
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language: en
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tags:
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- llama
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- llama-3.2
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- function-calling
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- instruction-tuning
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- conversational
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-
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---
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-
# NazareAI
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| 1 |
---
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language: en
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tags:
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- conversational
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+
- python
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+
- programmer
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license: llama3
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base_model: unsloth/Llama-3.2-3B-Instruct
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widget:
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- example_title: Python Programmer Example
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messages:
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- role: system
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content: >-
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You are a Python Programmer AI, designed to provide code solutions,
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technical guidance, and development best practices.
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- role: user
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content: Create a function to calculate Fibonacci numbers recursively
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model-index:
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- name: NazareAI-Python-Programmer
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results: []
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library_name: transformers
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datasets:
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- 0xroyce/NazareAI-Python-Programmer
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---
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# NazareAI - Python Programmer
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### Overview
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**NazareAI** is redefining the workforce with its **Autonomous AI Workforce** solution—tackling scalability, cost, and efficiency challenges in one fell swoop. This demo spotlights the **Python Programmer** AI, a specialized agent engineered to deliver expert-level coding solutions, technical architecture guidance, and implementation best practices for Python-based projects.
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NarazeAI AI Workforce: https://seedgularity.com/nazareai-ai-workforce/
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### Features
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- **Technical Expertise**
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Draws from comprehensive knowledge of Python programming, design patterns, and software architecture principles.
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- **Intelligent Code Generation**
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Produces clean, efficient, and well-documented code that follows best practices and industry standards.
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- **Problem-Solving Capability**
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Analyzes requirements and provides optimal technical solutions while considering performance and scalability.
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### Use Cases
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1. **Application Development**
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Build complete Python applications with proper structure, error handling, and documentation.
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2. **Code Optimization**
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Analyze existing code and recommend improvements for better performance and maintainability.
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3. **API Development**
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Design and implement RESTful APIs using modern Python frameworks like FastAPI or Flask.
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4. **Technical Documentation**
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Generate comprehensive documentation including API specs, setup guides, and code documentation.
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## Response Format
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NazareAI Python Programmer provides two types of responses:
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1. **Default Mode**: Provides detailed explanations along with the code, including:
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- Problem analysis
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- Solution approach
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- Code explanation
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- Implementation considerations
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- Best practices and recommendations
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- Usage examples
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2. **Code-Only Mode**: When users add `[CODE ONLY]` at the end of their prompt, it provides:
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- Clean, production-ready code without explanations
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- Necessary comments and docstrings
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- Complete implementation focused on the requested functionality
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### Example Interactions
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#### Default Mode
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```plaintext
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User: Create a function to calculate Fibonacci numbers recursively
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AI: To create a recursive function for calculating Fibonacci numbers, we need to understand that the sequence is defined as:
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- F(0) = 0
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- F(1) = 1
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- For n > 1, F(n) = F(n-1) + F(n-2)
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Below is a Python implementation of such a function:
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```python
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def fibonacci_recursive(n):
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"""
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Calculate the nth Fibonacci number recursively.
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Args:
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n (int): The index of the Fibonacci sequence (0-indexed).
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Returns:
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int: The nth Fibonacci number.
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Raises:
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ValueError: If n is negative or not an integer.
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"""
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# Error handling for invalid input
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if not isinstance(n, int):
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raise TypeError("Input must be an integer.")
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if n < 0:
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raise ValueError("Input must be a non-negative integer.")
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# Base cases
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if n == 0:
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return 0
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elif n == 1:
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return 1
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# Recursive case
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return fibonacci_recursive(n - 1) + fibonacci_recursive(n - 2)
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# Example usage with error handling
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if __name__ == "__main__":
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try:
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print(fibonacci_recursive(10)) # Output: 55 (Fibonacci number at index 10)
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print(fibonacci_recursive(-5)) # Raises ValueError
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except Exception as e:
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print("Error:", e)
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### Key Technical Notes:
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1. **Recursion**: This implementation uses the recursive definition of Fibonacci numbers to calculate each term by adding two preceding terms.
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2. **Time Complexity**: The time complexity for calculating `fibonacci_recursive` is exponential, O(2^n), due to its recursive nature and constant space used per
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call (`O(n)`). For large inputs, this can lead to performance issues.
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3. **Space Complexity**: Space usage is also linear in terms of recursion depth (since each function call has a stack frame).
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4. **Memoization or Iteration**: To improve efficiency, consider using memoization or an iterative approach like the "Matrix Exponentiation" method which would
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reduce time complexity to O(log n) and space complexity to O(1). Here’s how you could implement it iteratively:
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```python
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def fibonacci_iterative(n):
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if not isinstance(n, int):
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raise TypeError("Input must be an integer.")
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if n < 0:
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raise ValueError("Input must be a non-negative integer.")
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# Initialize variables to store previous two Fibonacci numbers
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prev1, prev2 = 0, 1
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for _ in range(2, n + 1):
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curr = prev1 + prev2
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prev1 = prev2
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prev2 = curr
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return curr
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# Example usage with error handling remains unchanged.
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This iterative approach is more efficient and suitable for larger inputs while retaining the same functionality as your recursive implementation.
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```
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#### Code-Only Mode
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```plaintext
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User: Create a function to calculate Fibonacci numbers recursively [CODE ONLY]
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AI:
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```python
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def fibonacci_recursive(n):
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if not isinstance(n, int):
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raise TypeError("Input must be an integer.")
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if n < 0:
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raise ValueError("Input must be a non-negative integer.")
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# Base cases
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if n == 0:
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return 0
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elif n == 1:
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return 1
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# Recursive case
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return fibonacci_recursive(n - 1) + fibonacci_recursive(n - 2)
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```
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